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  • 1 answers

Milind Patel 7 years, 8 months ago

Remainder=1 and ans is Xpower3+Xsquare-2x
  • 1 answers

Tarun Kumar 7 years, 8 months ago

As they both leave remainders . So to maje tgem exactly dividible we will subtract remainders from the numbers . Therefore , 2053-5 , 967-7 Tge nubers eill be 3048 , 960 Now , find their H.C.F .
  • 1 answers

Big Boss 7 years, 8 months ago

Full marks guide
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  • 2 answers

Milind Patel 7 years, 8 months ago

give me thanks plz

Milind Patel 7 years, 8 months ago

x=y=1/4
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Harsh Nainwal Harsh 7 years, 8 months ago

But where is given statement
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  • 1 answers

Milind Patel 7 years, 8 months ago

never
  • 1 answers

Sia ? 6 years, 6 months ago

By Euclid’s division lemma, we have
a = bq + r; 0 ≤ r < b
For a = n and b = 5, we have
n = 5q + r …(i)
Where q is an integer
and 0 ≤ r < 5, i.e. r = 0, 1, 2, 3, 4.
Putting r = 0 in (i), we get
n = 5q
⇒ n is divisible by 5.
n + 4 = 5q + 4
⇒ n + 4 is not divisible by 5.
n + 8 = 5q + 8
⇒ n + 8 is not divisible by 5.
n + 12 = 5q + 12
⇒ n + 12 is not divisible by 5.
n + 16 = 5q + 16
⇒ n + 16 is not divisible by 5.
Putting r = 1 in (i), we get
n = 5q + 1
⇒ n is not divisible by 5.
n + 4 = 5q + 5 = 5(q + 1)
⇒ n + 4 is divisible by 5.
n + 8 = 5q + 9
⇒ n + 8 is not divisible by 5.
n + 12 = 5q + 13
⇒ n + 12 is not divisible by 5.
n + 16 = 5q + 17
⇒ n + 16 is not divisible by 5.
Putting r = 2 in (i), we get
n = 5q + 2
⇒ n is not divisible by 5.
n + 4 = 5q + 9
⇒ n + 4 is not divisible by 5.
n + 8 = 5q + 10 = 5(q + 2)
⇒ n + 8 is divisible by 5.
n + 12 = 5q + 14
⇒ n + 12 is not divisible by 5.
n + 16 = 5q + 18
⇒ n + 16 is not divisible by 5.
Putting r = 3 in (i), we get
n = 5q + 3
⇒ n is not divisible by 5.
n + 4 = 5q + 7
⇒ n + 4 is not divisible by 5.

n + 8 = 5q + 11
⇒ n + 8 is not divisible by 5.
n + 12 = 5q + 15 = 5(q + 3)
⇒ n + 12 is divisible by 5.
n + 16 = 5q + 19
⇒ n + 16 is not divisible by 5.
Putting r = 4 in (i), we get
n = 5q + 4
⇒ n is not divisible by 5.
n + 4 = 5q + 8
⇒ n + 4 is not divisible by 5.
n + 8 = 5q + 12
⇒ n + 8 is not divisible by 5.
n + 12 = 5q + 16
⇒ n + 12 is not divisible by 5.
n + 16 = 5q + 20 = 5(q + 4)
⇒ n + 16 is divisible by 5.
Thus for each value of r such that 0 ≤ r < 5 only one out of n, n + 4, n + 8, n + 12 and n + 16 is divisible by 5.

  • 1 answers

Sia ? 6 years, 6 months ago

Since, any odd positive integer n is of the form 4m + 1 or 4m + 3.

if n = 4m + 1
n2 = (4m + 1)2
= 16m2 + 8m + 1
= 8(2m2 + m) + 1
So n2 = 8q + 1 ........... (i)) (where q = 2m2 + m is a positive integer)

If n = (4m + 3)
n2 = (4m + 3)2
= 16m2 + 24m + 9
= 8(2m2 + 3m + 1) + 1
So n2 = 8q + 1 ...... (ii) (where q = 2m2 + 3m + 1 is a positive integer)

From (i) and (ii) we conclude that the square of an odd positive integer is of the form 8q + 1, for some integer q.

  • 1 answers

Milind Patel 7 years, 8 months ago

Noo because 380 is not divisible by16 but every lcm is divisible by hcf
  • 1 answers

Sia ? 6 years, 6 months ago

It is given that:
 {tex}\frac { A B } { P Q } = \frac { B C } { Q R } = \frac { A D } { P M }{/tex}
{tex}\Rightarrow \quad \frac { A B } { P Q } = \frac { A D } { P M }{/tex}{tex}= \frac { B C } { Q R } = \frac { \frac { 1 } { 2 } B C } { \frac { 1 } { 2 } Q R } = \frac { B D } { Q M }{/tex} ....................................(i)
In {tex}\triangle ABD{/tex} and {tex}\triangle PQM{/tex}, we have
{tex}\frac { A B } { P Q } = \frac { A D } { P M } = \frac { B D } { Q M }{/tex}           [from(i)]
{tex}\therefore \quad \triangle A B D \sim \triangle P Q M{/tex} [by SSS-similarity criteria].
And also, {tex}\angle B = \angle Q{/tex}          [corresponding angles of similar triangles are equal].
Now, in {tex}\triangle ABC{/tex} and {tex}\triangle PQR{/tex}, we have
{tex}\angle B = \angle Q{/tex}   [proved above]
and {tex}\frac { A B } { P Q } = \frac { B D } { Q M }{/tex} [from(i)].
{tex}\therefore \quad \triangle A B C \sim \triangle P Q R{/tex}    [by SAS-similarity criteria].

  • 3 answers

Milind Patel 7 years, 8 months ago

jass if you donot know ans then never open your mouth

Milind Patel 7 years, 8 months ago

r can be 0,1,2

Gurleen Kaur Brar 7 years, 8 months ago

Search from Google madddd
  • 2 answers

Kanishka Singh . 7 years, 8 months ago

Substitution means subsituting the value of one variable in the other equation to find the value of other variable. For example : x+y=2 .......(1) x-y=3. ..........(2) We can write equation (2) as x=3+y. ........(3) Now put the value of x in eq. (1) x+y=2 (3+y)+y=2 3+2y=2 2y=2-3 y=-1/2 Substituting value of y in equation 2 x-y=3 x-(-1/2)=3 x+1/2=3 2x+1/2=3 2x+1=6 2x=5 x=5/2 Hence we get value of x and y by substituting value of x to find the value of y.

Nipun Goyal 7 years, 8 months ago

Substitution is itself so easy.
  • 4 answers

Nipun Goyal 7 years, 8 months ago

Convert the denominator in power form and then check whether it is in the form 2 power n×5 power m.if it is in this form then it is terminating and if it is not then it is non-terminating.

Shweta Singh 7 years, 8 months ago

Means the LCM of 3125 contain 5 therefore it is terminated decimal expansion

Shweta Singh 7 years, 8 months ago

Here denominator is of the form 2 and 5

Tarun Kumar 7 years, 8 months ago

As denominator of 13/3125 cantains only facrors of 5 as 3125 = 5^4 Therefore it is non terminating
  • 1 answers

Tarun Kumar 7 years, 8 months ago

Let two zeros be m and n According to question , m = -n Therefore now two zeros are n, -n Sum of zeros = -b/a b + (-b) = 2k+7/3 0 = 2k+7/3 0×3 = 2k+7 -7 = 2k -7/2 = k
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Sanjeev Mishra 5 years, 5 months ago

how to draw an insect
  • 1 answers

Tarun Kumar 7 years, 8 months ago

First find H.C.F of 210 and 55 and them put 210×5+55y equal to H.C.F of 210 and 55
  • 1 answers

Tarun Kumar 7 years, 8 months ago

Let one number be x then another consecutive number will be x+1 Therefore, (x)^2 + (x+1)^2 = 313 X^2 + x^2 +1 + 2x = 313 . Now solve it.
  • 1 answers

Nipun Goyal 7 years, 8 months ago

Hindi: Shitiz: chapter 3,4,15,17 Kritika : chapter 4,5 From other subjects just value based questions are deducted.
  • 1 answers

Sia ? 6 years, 6 months ago

Check Syllabus here : <a href="https://mycbseguide.com/cbse-syllabus.html">https://mycbseguide.com/cbse-syllabus.html</a>

  • 2 answers

Tarun Kumar 7 years, 8 months ago

2x^2 - 9 can be written as (Root2x)^2 - (3)^2 Now with identity of a^2-b^2 = (a+b)(a-b) Solve it .

Abhijeet Nayak 7 years, 8 months ago

Rgh4ķf
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